An edge-based smoothed finite element method (ES-FEM) for static, free and forced vibration analyses of solids

By Guirong Liu, Trung Nguyen-Thoi, Khin Yong Lam. 2009

706 citations recorded by the source corpus.

Subfields: Computational Mechanics, Electrical and Electronic Engineering, Mechanics of Materials

View Paper: https://www.semanticscholar.org/paper/8b55d5902b3ec70ba66b6a4c68faa056e7aa0057

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Computational Mechanics

1. Hung Nguyen-Xuan
2. Trung Nguyen-Thoi
3. Guirong Liu
4. Stéphane P.A. Bordas
5. Timon Rabczuk
6. N. Nguyen‐Thanh
7. E. Ooi
8. H. Vu-Do

In Electrical and Electronic Engineering

1. Trung Nguyen-Thoi
2. Hung Nguyen-Xuan
3. Guirong Liu
4. Timon Rabczuk
5. Guiyong Zhang
6. Stéphane P.A. Bordas
7. Lei Chen
8. N. Nguyen‐Thanh

In Mechanics of Materials

1. Hung Nguyen-Xuan
2. Trung Nguyen-Thoi
3. Guirong Liu
4. Timon Rabczuk
5. Stéphane P.A. Bordas
6. N. Nguyen‐Thanh
7. H. Vu-Do
8. E. Ooi

Citations in the corpus

• A Node-Based Smoothed eXtended Finite Element Method (NS-XFEM) for Fracture Analysis (2011, methodology): “Several finite element techniques such as GFEM [Melenk and Babus̆ka (1997); Strouboulis, Babus̆ka, and Copps (2000)] and XFEM [Belytschko and Black (1999); Moes, Dolbow, and Belytschko (1999)] have been proposed to overcome those difficulties.”
• Adaptive analysis using the node‐based smoothed finite element method (NS‐FEM) (2011, background): “[40] for static, free and forced vibration analyses in 2D problems.”
• A node-based smoothed finite element method with stabilized discrete shear gap technique for analysis of Reissner–Mindlin plates (2010, background): “The smoothing domains are created based on the features of the element mesh such as nodes [42], or edges [44] or faces [50].”
• A cell‐based smoothed finite element method for kinematic limit analysis (2010, methodology): “In addition, the strain smoothing technique has also been applied to the FEM settings to formulate various smoothed finite element methods, including node-based SFEM (NS-FEM) with the upper bound property in strain energy [28], and the edge-based SFEM (ES-FEM) [29,30] and the face-based SFEM (FS-FEM”
• An edge-based smoothed finite element method for analysis of two-dimensional piezoelectric structures (2009, methodology): “The CS-FEM has also been developed for general n-sided polygonal elements (nCS-FEM or nSFEM) [21], dynamic analyses [22] and further extended for plate and shell analyses [23, 24] and piezoelectric structures [25].”